2014SIAM Journal on Scientific ComputingRequires access

Sampling Unnormalized Probabilities: An Alternative to the Metropolis--Hastings Algorithm

Stephen G. Walker

Open publisher page 6 citations

Abstract

Markov chain Monte Carlo methods are now hugely popular and are used in all aspects of scientific learning. One of the most widely used and efficient methods is the Metropolis--Hastings algorithm. In this note, we introduce an alternative to the Metropolis--Hastings sampler when the state space is countably infinite and the stationary or target distribution is represented by a set of unnormalized probabilities. We illustrate with a comparison of the Metropolis--Hastings sampler.

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What this paper is about

Markov chain Monte Carlo methods are now hugely popular and are used in all aspects of scientific learning. One of the most widely used and efficient methods is the Metropolis--Hastings algorithm. In this note, we introduce an alternative to the Metropolis--Hastings sampler when the state space is countably infinite and the stationary or target distribution is represented by a set of unnormalized probabilities. We illustrate with a comparison of the Metropolis--Hastings sampler.

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Available abstract

Markov chain Monte Carlo methods are now hugely popular and are used in all aspects of scientific learning. One of the most widely used and efficient methods is the Metropolis--Hastings algorithm. In this note, we introduce an alternative to the Metropolis--Hastings sampler when the state space is countably infinite and the stationary or target distribution is represented by a set of unnormalized probabilities. We illustrate with a comparison of the Metropolis--Hastings sampler.

Key concepts: Metropolis–Hastings algorithm, Markov chain Monte Carlo, Rejection sampling, Algorithm, Markov chain, Mathematics, Gibbs sampling, Sampling (signal processing)

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